Bezier Curve

C1 16+
Pronunciation Definitions Examples Grammatical Forms Origin and Evolution

Pronunciation: /ˈbeɪzjər kɜrv/

Definitions of Bezier curve

noun A type of mathematical curve used in computer graphics and related fields

Example Sentences

A1 A Bezier curve is a type of mathematical curve used in computer graphics.

A2 To create a smooth shape, designers often use Bezier curves in graphic design software.

B1 Understanding how to manipulate Bezier curves is essential for creating realistic animations.

B2 Bezier curves are commonly used in vector graphics to create smooth and precise shapes.

C1 Advanced graphic designers can create complex illustrations using multiple Bezier curves.

C2 Mastering the control points of Bezier curves allows for intricate and detailed designs in computer-aided design projects.

Examples of Bezier curve in a Sentence

formal The graphic designer used a Bezier curve to create a smooth and precise curve in the design.

informal I like using Bezier curves when I'm designing because they make it easy to create smooth lines.

slang I nailed that design by using Bezier curves to get the perfect curve.

figurative Life is like a Bezier curve, full of twists and turns but ultimately leading to a beautiful outcome.

Grammatical Forms of Bezier curve

plural

Bezier curves

comparative

more Bezier curve

superlative

most Bezier curve

present tense

Bezier curves

future tense

will Bezier curve

perfect tense

has Bezier curved

continuous tense

is Bezier curving

singular

Bezier curve

positive degree

very Bezier curve

infinitive

to Bezier curve

gerund

Bezier curving

participle

Bezier curved

Origin and Evolution of Bezier curve

First Known Use: 1960 year
Language of Origin: French
Story behind the word: The term 'Bezier curve' was coined by French engineer and mathematician Pierre Bezier in the 1960s.
Evolution of the word: Originally used in the field of computer-aided design and computer graphics, the term 'Bezier curve' has since become widely used in mathematics and various other disciplines for describing a type of curve defined by a set of control points.